The singly $(1s,ns)^{3}S^{e}$, $(1s,np)^{3}P^{o}$, $(1s,nd)^{3}D^{e}$
excited states and the doubly $_{2}(1,0)_{n}^{+1}S^{e}$ and
$_{2}(1,0)_{n}^{-3}S^{e}$ $(n\leq10)$ autoionizing states of the helium
isoelectronic sequence are investigated using Modified Atomic Orbital Theory
(MAOT). Total energies up to $Z = 10$ and excitation energies with $Z = 2$~$5$
are presented and comparison with experimental and theoretical available results
indicates a good agreement. In addition, the method is applied in the calculation
of accurate results in very high $Z$ - He isoelectronic sequence with $11\leq Z\leq58$
and with $Z = 60,$ 70, 80, 90 and 92 for the $(1s,ns)^{1,3}S^{e}$, $(1s,np)^{1,3}P^{o}$, $(1s,nd)^{1,3}D^{e}$, $_{2}(1,0)_{n}^{+1}S^{e}$
and $_{2}(1,0)_{n}^{-3}S^{e}$ $(n\leq7)$ excited states. The results obtained
for these high $Z$ - He isoelectronic sequence are in good agreement with double
sums over the complete hydrogen spectrum calculations Ivanov and Safronova.